Question

Find the derivative of the functions

y=cot-1(1/x^2+1)

y=(cos-1x)^2

y=tan-1(x^2sinx^3)

y= In(1/1+x^2)

y=(In(1+x^5))^2

y=(cos(x^2+1)^7

Answer #1

Name the Quadrant
1. cot q = -3 , tan q =
2. cot q = -3 , tan q =
3. sec q = 1.5 , cos q =
4. cos q = -3/5 , sec q =
Solve the identity function
1. tan x / sin x
2. cos t / cot t
3. cos a csc a tan a
4. cot t sec t sin t
5. 1 - cos2 q
6. csc2 q - 1
7....

find the derivative and show all your work
1. y=5/sinx+1/cot x
find the indicated derivative and show all your work
2. find Y(4) if y=-7cos x
3. find y'' if y=8x sin x

Find the values of sin x, tan x, cot x, sec x, and csc x and cos
x given that cos(2x)=(3/5) and 3 π /2 < 2x <2 π

10. Find the derivative . SHOW WORK.
a.) y=csc^(-1) (3x) Derivative: _______________________
b.)y=cot^(-1) √x Derivative: _______________________
c.) y=〖5x〗^3 ln7x Derivative: _______________________
d.) y=4x^3 log_36x Derivative: _______________________

Find the angle between the curves y = cot x and y = tan x where
they intersect between 0 < x < pi/2. Using Vector forms.

find the derivative of the functions
T(theta)=cos(theta^2 + 3theta - 10)
f(x)=(3x/(x^2-1))^3/2

Take derivative implicitly (tan(4u) + z^2)^5
What's the derivative of 4sin^3(x^7)
Sketch a rough graph of 3^x and use it to find the limit at both
inf and -inf. Expl how you know.

1) Find the values of the trigonometric functions of θ from the
information given.
cot(θ) = − 3/5, cos(θ) > 0
sin(θ)
=
cos(θ)
=
tan(θ)
=
csc(θ)
=
sec(θ)
=
2)
The point P is on the unit circle. Find
P(x, y) from the given information.
The x-coordinate of P is −√5/4, and P
lies below the x-axis.
P(x, y) = ( )
3) Find the terminal point P(x, y) on the unit circle
determined by the given value of...

1.Given cos(x) = 1/6 with 3π/2 < x < 2π. Find
the value of cos(2x).
2. which of the following is equivalent to: (8sin(x) +
8 cos(x))^2?
3. which of the following is equivalent to:
12cos(-x)sin(-x)/tan(-x)cot(x+9π)

∫(8x^3)/sqrt(25+1x^2)dx
side A= 1x
side B=
side C=
1x/5=
1/5dx= dQ
sqrt(25+1x^2)/5=
2)
Determine the derivative of
q(x)=(1x^4)(e^x)+20x^12(13^x)

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